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Question for HPCET MSc Physics - Quiz / Questions / MCQ in English

Last Update on : October 10, 2026

Duration: 120 · Questions: 100 · Max Marks: 100

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To boost your performance in HPCET MSc Physics exam, practice each question regularly and with focus. Every question tests your subject understanding, so solve them one at a time. Taking a quiz improves your speed and accuracy. Practicing topic-wise MCQs. Students benefit greatly from reviewing questions with answer keys, which help clarify concepts and strengthen Questions knowledge for success in HPCET MSc Physics exams.

Latest HPCET MSc Physics Exam Question (Objective Questions), MCQ in English

Subjects : Mathematics methods, Classical mechanics and general properties of matter, Optics, Electricity and magnetism, Modern Physics, Nuclear and Particle Physics, Atomic and Molecular, Kinetic Theory of gases and Thermodynamics, Solid State Physics and Electronics

Question Bank HPCET M.Sc. Physics Exam - English

Mathematics methods, Classical mechanics and general properties of matter

Q 1 :
The series Σ (1/n) from n=1 to infinity is:
  1. A.Convergent
  2. B.Divergent
  3. C.Conditionally convergent
  4. D.Absolutely convergent
Q 2 :
The series Σ (1/n²) from n=1 to infinity is:
  1. A.Divergent
  2. B.Convergent
  3. C.Conditionally convergent
  4. D.Oscillatory
Q 3 :
The series Σ (-1)^n / n from n=1 to infinity is:
  1. A.Divergent
  2. B.Absolutely convergent
  3. C.Conditionally convergent
  4. D.Oscillatory
Q 4 :
The series Σ (-1)^n / n² from n=1 to infinity is:
  1. A.Divergent
  2. B.Absolutely convergent
  3. C.Conditionally convergent
  4. D.Oscillatory
Q 5 :
The ratio test for convergence is inconclusive when:
  1. A.Limit of |a(n+1)/a(n)| < 1
  2. B.Limit of |a(n+1)/a(n)| > 1
  3. C.Limit of |a(n+1)/a(n)| = 1
  4. D.Limit of |a(n+1)/a(n)| = 0
Q 6 :
The series Σ (n/2^n) from n=1 to infinity is:
  1. A.Divergent
  2. B.Convergent
  3. C.Conditionally convergent
  4. D.Oscillatory
Q 7 :
The series Σ (1/n!) from n=0 to infinity is:
  1. A.Divergent
  2. B.Convergent
  3. C.Conditionally convergent
  4. D.Oscillatory
Q 8 :
The series Σ (2^n / n!) from n=0 to infinity is:
  1. A.Divergent
  2. B.Convergent
  3. C.Conditionally convergent
  4. D.Oscillatory
Q 9 :
The series Σ (n!) / (n^n) from n=1 to infinity is:
  1. A.Divergent
  2. B.Convergent
  3. C.Conditionally convergent
  4. D.Oscillatory
Q 10 :
The Jacobian of the transformation x = r cos(θ), y = r sin(θ) is:
  1. A.r
  2. B.1/r
  3. C.r²
  4. D.1/r²
Q 11 :
The Taylor expansion of e^x around x=0 is:
  1. A.1 + x + x²/2! + x³/3! + ...
  2. B.1 - x + x²/2! - x³/3! + ...
  3. C.x + x²/2! + x³/3! + ...
  4. D.1 + x + x² + x³ + ...
Q 12 :
If z = f(x, y), then ∂z/∂x represents:
  1. A.Total derivative of z
  2. B.Partial derivative of z with respect to x
  3. C.Partial derivative of z with respect to y
  4. D.Gradient of z
Q 13 :
If f(x, y) = x²y, then ∂²f/∂x∂y is:
  1. A.2x
  2. B.2y
  3. C.x²
  4. D.y²
Q 14 :
If u = x² + y², then ∂u/∂x is:
  1. A.2y
  2. B.2x
  3. C.x + y
  4. D.x - y
Q 15 :
If u = x²y, then ∂u/∂y is:
  1. A.x²
  2. B.2xy
  3. C.y²
  4. D.2x
Q 16 :
If φ is a scalar field, then curl (grad φ) is:
  1. A.grad φ
  2. B.div φ
  3. C.0
  4. D.φ
Q 17 :
The integral ∫∫∫ div F dV over a volume V is equal to:
  1. A.∫∫ F.dS over the surface S enclosing V
  2. B.∫ F.dr along the boundary of V
  3. C.curl F
  4. D.grad F
Q 18 :
The integral ∫ F.dr** along a closed curve C is equal to:**
  1. A.∫∫ curl F.dS over any surface S bounded by C
  2. B.∫∫ div F.dS over any surface S bounded by C
  3. C.grad F
  4. D.div F
Q 19 :
The integral ∫∫ dS over a surface S represents:
  1. A.Volume
  2. B.Area
  3. C.Length
  4. D.Gradient
Q 20 :
The integral ∫∫∫ dV over a volume V represents:
  1. A.Area
  2. B.Volume
  3. C.Length
  4. D.Gradient
Q 21 :
The Laplacian of a scalar field φ is:
  1. A.grad φ
  2. B.div (grad φ)
  3. C.curl φ
  4. D.div φ
Q 22 :
If φ = x² + y² + z², then ∇²φ is:
  1. A.2
  2. B.4
  3. C.6
  4. D.8
Q 23 :
In cylindrical coordinates (ρ, φ, z), the unit vectors are:
  1. A.Constant
  2. B.Vary with ρ
  3. C.Vary with φ
  4. D.Vary with z
Q 24 :
In spherical coordinates (r, θ, φ), the unit vectors are:
  1. A.Constant
  2. B.Vary with r only
  3. C.Vary with θ and φ
  4. D.Vary with z
Q 25 :
The Laplacian operator in spherical coordinates involves derivatives with respect to:
  1. A.r only
  2. B.θ only
  3. C.r, θ, and φ
  4. D.z only

Optics, Electricity and magnetism

Q 26 :
Fermat’s principle states that light travels along the path that takes the:
  1. A.Longest time
  2. B.Shortest time
  3. C.Constant time
  4. D.Average time
Q 27 :
Fermat’s principle is a fundamental principle in:
  1. A.Thermodynamics
  2. B.Electromagnetism
  3. C.Optics
  4. D.Quantum mechanics
Q 28 :
Fermat’s principle can be used to derive the laws of:
  1. A.Thermodynamics
  2. B.Reflection and refraction
  3. C.Quantum mechanics
  4. D.Nuclear physics
Q 29 :
In a homogeneous medium, light travels in a:
  1. A.Curved path
  2. B.Straight line
  3. C.Zigzag path
  4. D.Random path
Q 30 :
When light passes from one medium to another, the path taken minimizes the:
  1. A.Distance
  2. B.Time
  3. C.Velocity
  4. D.Acceleration
Q 31 :
Fermat’s principle is based on the concept of:
  1. A.Energy conservation
  2. B.Momentum conservation
  3. C.Stationary time
  4. D.Charge conservation
Q 32 :
The refractive index of a medium is related to the speed of light in that medium by:
  1. A.n = c/v
  2. B.n = v/c
  3. C.n = cv
  4. D.n = c + v
Q 33 :
Snell’s law of refraction can be derived using:
  1. A.Newton’s laws
  2. B.Fermat’s principle
  3. C.Kirchhoff’s laws
  4. D.Faraday’s law
Q 34 :
The path of light in a gradient-index medium is:
  1. A.Straight
  2. B.Curved
  3. C.Zigzag
  4. D.Random
Q 35 :
The reflection of light from a surface can be explained by Fermat’s principle as:
  1. A.Light taking the longest path
  2. B.Light taking the shortest path
  3. C.Light taking a path of stationary time
  4. D.Light taking any arbitrary path
Q 36 :
A thick lens has a thickness that is:
  1. A.Negligible
  2. B.Significant
  3. C.Zero
  4. D.Variable
Q 37 :
A thin lens has a thickness that is:
  1. A.Significant
  2. B.Negligible
  3. C.Zero
  4. D.Variable
Q 38 :
The lens maker’s formula relates the focal length of a lens to its:
  1. A.Diameter
  2. B.Thickness
  3. C.Radii of curvature and refractive index
  4. D.Object distance
Q 39 :
The power of a lens is the reciprocal of its:
  1. A.Diameter
  2. B.Thickness
  3. C.Focal length
  4. D.Object distance
Q 40 :
The unit of lens power is:
  1. A.Meter (m)
  2. B.Diopter (D)
  3. C.Watt (W)
  4. D.Joule (J)
Q 41 :
The magnification of a lens is the ratio of the:
  1. A.Object distance to image distance
  2. B.Image distance to object distance
  3. C.Object height to image height
  4. D.Image height to object height
Q 42 :
A real image is formed when light rays:
  1. A.Appear to diverge
  2. B.Actually converge
  3. C.Travel in parallel
  4. D.Are absorbed
Q 43 :
A virtual image is formed when light rays:
  1. A.Actually converge
  2. B.Appear to diverge
  3. C.Travel in parallel
  4. D.Are absorbed
Q 44 :
The focal length of a convex lens is:
  1. A.Positive
  2. B.Negative
  3. C.Zero
  4. D.Variable
Q 45 :
The focal length of a concave lens is:
  1. A.Positive
  2. B.Negative
  3. C.Zero
  4. D.Variable
Q 46 :
The principal points of a thick lens are the points where:
  1. A.Light rays converge
  2. B.Light rays diverge
  3. C.Incident and emergent rays have the same direction
  4. D.Light rays are absorbed
Q 47 :
The nodal points of a thick lens are the points where:
  1. A.Light rays converge
  2. B.Light rays diverge
  3. C.Incident and emergent rays are parallel
  4. D.Light rays are absorbed
Q 48 :
The cardinal points of a lens system include:
  1. A.Focal points and principal points
  2. B.Nodal points and principal points
  3. C.Focal points, principal points, and nodal points
  4. D.Object and image points
Q 49 :
The combination of two thin lenses in contact has a power equal to the:
  1. A.Sum of their powers
  2. B.Difference of their powers
  3. C.Product of their powers
  4. D.Ratio of their powers
Q 50 :
The combination of two thin lenses separated by a distance has a power given by:
  1. A.P1 + P2
  2. B.P1 - P2
  3. C.P1 + P2 - dP1P2
  4. D.P1P2

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